A spaceship of mass 2.70 106 kg is to be accelerated to a speed of 0.695c. (a) What minimum amount of energy does this acceleration require from the spaceship's fuel, assuming perfect efficiency? J (b) How much fuel would it take to provide this much energy if all the rest energy of the fuel could be transformed to kinetic energy of the spaceship? kg
A spaceship of mass 2.70 106 kg is to be accelerated to a speed of 0.695c....
A spaceship of mass 107 kg is to be accelerated to 0.80c. How much energy does this require?
A spaceship of mass 2.0×106 kg is cruising at a speed of 4.9×106 m/s when the antimatter reactor fails, blowing the ship into three pieces. One section, having a mass of 4.6×105 kg , is blown straight backward with a speed of 2.1×106 m/s . A second piece, with mass 8.2×105 kg , continues forward at 1.3×106 m/s . What is the speed of the third piece?
A spaceship of mass 1.90×106 kg is cruising at a speed of 4.60×106 m/s when the antimatter reactor fails, blowing the ship into three pieces. One section, having a mass of 4.60×105 kg , is blown straight backward with a speed of 2.30×106 m/s . A second piece, with mass 8.20×105 kg , continues forward at 1.20×106 m/s . What is the speed of the third piece?
A spaceship of mass 2.2×106 kg is cruising at a speed of 5.6×106 m/s when the antimatter reactor fails, blowing the ship into three pieces. One section, having a mass of 5.1×105 kg , is blown straight backward with a speed of 1.8×106 m/s . A second piece, with mass 7.6×105 kg , continues forward at 1.3×106 m/s . What is the speed of the third piece?
Problem: A spaceship of mass 1.9×106 kg is cruising at a speed of 6.0×106 m/s when the antimatter reactor fails, blowing the ship into three pieces. The first piece, having a mass of 4.9×105 kg , is blown straight backward with a speed of 2.5×106 m/s . A second piece, with mass 7.5×105 kg , continues forward at 1.0×106 m/s. Q: What is the speed of the third piece?
A spaceship and its occupants have a total mass of 1.6×105 kg. The occupants would like to travel to a star that is 22 light-years away at a speed of 0.64c. To accelerate, the engine of the spaceship changes mass directly to energy. - Estimate how much mass will be converted to energy to accelerate the spaceship to this speed? Express your answer to two significant figures and include the appropriate units. - Assuming the acceleration is rapid, so the...
How much energy is required to accelerate a spaceship with a rest mass of 139 metric tons to a speed of 0.528 c? Hints: In the acceleration process the energy we have is converted to the kinetic energy of the spaceship. The classical kinetic energy of an object is half of the mass multiplied by the square of the velocity. What is the relativistic form of the kinetic energy? Incorrect. Tries 1/20 Previous Tries Every day our Earth receives 1.55×1022...
How much energy is required to accelerate a spaceship with a rest mass of 124 metric tons to a speed of 0.565 c? Hints: In the acceleration process the energy we have is converted to the kinetic energy of the spaceship. The classical kinetic energy of an object is half of the mass multiplied by the square of the velocity. What is the relativistic form of the kinetic energy? Incorrect. Tries 6/20 Previous Tries Every day our Earth receives 1.55×1022...
A spaceship of mass 2.3×106 kg is cruising at a speed of 6.0×106 m/s when the antimatter reactor fails, blowing the ship into three pieces. One section, having a mass of 4.7×105 kg , is blown straight backward with a speed of 2.2×106 m/s . A second piece, with mass 7.9×105 kg , continues forward at 1.3×106 m/s .
An electron is accelerated from rest through a potential difference that has a magnitude of 2.70 × 107 V. The mass of the electron is 9.11 × 10-31 kg, and the negative charge of the electron has a magnitude of 1.60 × 10-19 C. (a) What is the relativistic kinetic energy (in joules) of the electron? (b) What is the speed of the electron? Express your answer as a multiple of c, the speed of light in a vacuum.